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In (Q. 24.) if at t = 0, y = 2.5 mm, the equation of standing wave isA. `(2.5 mm) sin. (2pi)/(l) x cos (2pisqrt(((T)/(mul^(2)))))t`B. `5 mm sin .(pi)/(l) x cos 2pit`C. `5 mm sin. (2pi)/(l) x cos (2pisqrt(((T)/(mul^(2)))))t`D. `5 mm cos. (2pi)/(l) x cos (2pisqrt(((T)/(mul^(2)))))t` |
Answer» Correct Answer - C The equation of standing wave on a string fixed both ends is `y = 2a sin kx cos omegat` Here, 2a = 5 mm `k = (2pi)/(l)` `omega=2piv=2pi sqrt(((T)/(mu l^(2))))` `therefore " "y = (5 mm) sin. (2pi)/(l) x cos 2 pi sqrt(((T)/(mu l^(2)))t)` |
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